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1)  slight-ly positive solutions
微正解
2)  oscillation/slightly positive solution
振动/微正解
3)  differential equations/eventually negative solutions
微分方程/最终正解
4)  positive solution
正解
1.
Existence of positive solution to third-order nonlinear difference system with parameter;
带有参数的三阶非线性差分系统正解的存在性
2.
Existence of positive solutions to singular second-order semi-positive definite boundary-value problems;
奇异半正定二阶边值问题的正解存在性
3.
Existence of positive solutions of a kind of m-points boundary value problems;
一类m-点边值问题正解的存在性
5)  forward kinematics
正解
1.
This paper presents three pyramid method of forward kinematics for parallel manipulator CRPM(Completely Restrained Position Mecbanism),determines the number of the forward kinematics,gives the analytic form and verifies the proposed method by example based on inverse kinematics.
提出了并联机构CRPM(Completely Restrained Position Mechanisms)正解的三棱锥法,确定了正解的数目,给出了其解析形式,并以反解为已知通过实例验证。
2.
The neural network based on L-M training algorithm was used to solve the forward kinematics problem of the platform,and proved that the neural network had a very g.
采用基于L-M(Levenberg-Marquardt)算法的BP(Backpropagation Al-gorithm)神经网络来解决平台位置正解的问题,经过检验,证明该网络具有很好的泛化性能。
3.
This paper presents a three pyramid method of forward kinematics for parallel manipulator CRPM,determines the number of the forward kinematics,gives the analytic form and verifies by example based on inverse kinematics.
提出了并联机构CRPM(Completely Restrained Position Mechanisms)正解的三棱锥法,确定了正解的数目,给出了其解析形式,并以反解为已知通过实例验证。
6)  positive solutions
正解
1.
The method of lower and upper solutions of fourth-order four-point boundary value problems and existence of their positive solutions;
四阶四点边值问题的上下解方法及正解存在性
2.
Existence of three positive solutions in boundary value problems of a class of second order ordinary differential systems;
一类二阶常微分方程组边值问题三个正解的存在性
3.
Theorem of twin positive solutions to a calegory of discrete P-Laplacian quations;
一类离散P-LapLacian方程正解的两解定理
补充资料:正解
【正解】
 (术语)正觉之略名也。正悟解法性也。唯识论一曰:“为于二空有迷谬者生正解故。”同述记一本曰:“言正解者,正觉异号。”
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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